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Question 1: (1 point ) If f(x)=∫xx2​t2 dt, find f′(x) 3x4+x2 4x6−2x3 2x5−x2 4x6+2x3 2x5+x2 3x4−x2 Let f(x)=∫0x2​t4 dt. F

Posted: Thu Jul 14, 2022 4:08 pm
by answerhappygod
Question 1 1 Point If F X Xx2 T2 Dt Find F X 3x4 X2 4x6 2x3 2x5 X2 4x6 2x3 2x5 X2 3x4 X2 Let F X 0x2 T4 Dt F 1
Question 1 1 Point If F X Xx2 T2 Dt Find F X 3x4 X2 4x6 2x3 2x5 X2 4x6 2x3 2x5 X2 3x4 X2 Let F X 0x2 T4 Dt F 1 (29.25 KiB) Viewed 26 times
Question 1 1 Point If F X Xx2 T2 Dt Find F X 3x4 X2 4x6 2x3 2x5 X2 4x6 2x3 2x5 X2 3x4 X2 Let F X 0x2 T4 Dt F 2
Question 1 1 Point If F X Xx2 T2 Dt Find F X 3x4 X2 4x6 2x3 2x5 X2 4x6 2x3 2x5 X2 3x4 X2 Let F X 0x2 T4 Dt F 2 (27.72 KiB) Viewed 26 times
Question 1 1 Point If F X Xx2 T2 Dt Find F X 3x4 X2 4x6 2x3 2x5 X2 4x6 2x3 2x5 X2 3x4 X2 Let F X 0x2 T4 Dt F 3
Question 1 1 Point If F X Xx2 T2 Dt Find F X 3x4 X2 4x6 2x3 2x5 X2 4x6 2x3 2x5 X2 3x4 X2 Let F X 0x2 T4 Dt F 3 (30.49 KiB) Viewed 26 times
Question 1: (1 point ) If f(x)=∫xx2​t2 dt, find f′(x) 3x4+x2 4x6−2x3 2x5−x2 4x6+2x3 2x5+x2 3x4−x2
Let f(x)=∫0x2​t4 dt. Find f′(x). x2 2x8 x4 x8 2x6 2x5 2x7 2x9
Let f(x)=∫0x2​t2 dt, find the value of f′(1). 6 5 0 1 3 2 4 8